
In this case, we first apply the property of \(Q^{A,B}_{k,m}\)  (REF ) before Caputo differentiation the first and second terms above, in accordance with the following formula [1]}:
\({C}{}D^{\nu }_{0+}\left(\frac{t^{\eta }}{\Gamma (\eta +1)}\right)= {\left\lbrace \begin{array}{ll}\frac{t^{\eta -\nu }}{\Gamma (\eta -\nu +1)},\quad \eta >\lfloor \nu \rfloor ,\\0, \qquad \qquad \eta =0,1,2,\ldots , \lfloor \nu \rfloor ,\\\text{undefined}, \qquad \text{otherwise}.\end{array}\right.}\) 
